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The Skolem closure as a semistar operation

• Authors : Michael Steward

Subjects: Integer-valued polynomial; Ring (mathematics); Pure mathematics

• Source: J. Commut. Algebra 12, no. 3 (2020), 447-457

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A GG NOT FH SEMISTAR OPERATION ON MONOIDS

• Authors : Ryuki Matsuda

Subjects: Monoid; Combinatorics; Matematik

• Source: Volume: 22, Issue: 22 39-44International Electronic Journal of Algebra

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A gg-cancellative semistar operation on an integral domain need not be gh-cancellative; Addendum

• Authors : Ryûki Matsuda

• Source: Mathematical Journal of Ibaraki University. 49:1-10

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When the Semistar Operation is the Identity

• Authors : Picozza, Giampaolo; Tartarone, Francesca

• Source: Communications in Algebra ; volume 36, issue 5, page 1954-1975 ; ISSN 0092-7872 1532-4125

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When the semistar operation $\tilde{\star}$ is the identity

• Authors : PICOZZA G; TARTARONE, FRANCESCA;

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Local-global properties of semistar operation

• Authors : Pascual Jara; Eva Santos; Marco Fontana ...

Subjects: Ring (mathematics); Algebra and Number Theory; Mathematics::Commutative Algebra

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Suprema in spectral spaces and the constructible closure

• Authors : Finocchiaro C. A.; Spirito D.;

Subjects: Constructible topology; Overring; Semistar operation

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Corrigendum to 'The Zariski topology on sets of semistar operations without finite-type assumptions' (Journal of Algebra (2018) 513 (27–49), (S0021869318304332), (10.1016/j.jalgebra.2018.07.021))

• Authors : Spirito D.; Spirito, D.

Subjects: Mathematics::Commutative Algebra; Semistar operation; Semistar operations

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Integral domains with finitely many spectral semistar operations.

• Authors : Chang, Gyu¹; Oh, Dong²

• Source: Frontiers of Mathematics in China. Feb2017, Vol. 12 Issue 1, p35-49. 15p.

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The upper Vietoris topology on the space of inverse-closed subsets of a spectral space and applications

• Authors : Dario Spirito; Marco Fontana; Carmelo Antonio Finocchiaro ...

Subjects: Inverse topology; 13A10, 13A15, 13B10, 13G05, 14A05, 54A10, 54F65; General Mathematics

• Source: Rocky Mountain J. Math. 48, no. 5 (2018), 1551-1583

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